Mai, Haohui
2009-Jun-24 05:41 UTC
[LLVMdev] Handling SMax(N, N - constInt) in Scalar Evolution pass
Hi all,
I'm working on a project which tries to prove an access to an array is
safe. For example,
int foo(int s) {
int * p = malloc(s * sizeof int);
...
int q = p[s - 2];
}
then the access of p[s - 2] always stays in bound.
I implemented a prototype using the Scalar Evolution pass. Here are the
pseudo-code of the implementation:
const SCEV * offset = SE->getMinusSCEV(SE->getSCEV(GEP), GEPBase);
const SCEV * bounds = SE->getSCEV(objSize);
if (SE->getSMaxExpr(offset, bounds) == bounds) {
++safeGEPs;
}
But it turns out that SCEVSMaxExpr does not handle the case of SMax(N,
N-2).
My question is, is there a plan to support something like this, or is it
possible to do some refactoring to enhance the capability of Scalar
Evolution? I notice that Scalar Evolution, Instruction Combining and
Memory Dependence Analysis require sort of evaluating symbolic
expression like this.
For this case SMax(A, B) is equivalent to SMax(A-B,0) + B, instruction
combining handles sophisticated expressions like (A+B)-B pretty well.
It would be great if Scalar Evolution can support this.
Any comments are appreciated.
Cheers,
Haohui
Mai, Haohui
2009-Jun-24 06:05 UTC
[LLVMdev] Handling SMax(N, N - constInt) in Scalar Evolution pass
On Tue, 2009-06-23 at 22:55 -0700, Nick Lewycky wrote:> Mai, Haohui wrote: > > Hi all, > > > > I'm working on a project which tries to prove an access to an array is > > safe. For example, > > > > int foo(int s) { > > int * p = malloc(s * sizeof int); > > ... > > int q = p[s - 2]; > > } > > > > then the access of p[s - 2] always stays in bound. > > > > I implemented a prototype using the Scalar Evolution pass. Here are the > > pseudo-code of the implementation: > > > > const SCEV * offset = SE->getMinusSCEV(SE->getSCEV(GEP), GEPBase); > > const SCEV * bounds = SE->getSCEV(objSize); > > > > if (SE->getSMaxExpr(offset, bounds) == bounds) { > > ++safeGEPs; > > } > > > > But it turns out that SCEVSMaxExpr does not handle the case of SMax(N, > > N-2). > > Consider 8-bit integers and N = -127. N-1 equals INT_MIN and N-2 then is > equal to INT_MAX, or 127. In that case, the SMax would equal N-2, not N. > > In other cases (like N = 2) the SMax would equal N, not N-2. > > Because of this, we cannot reduce this SMax any further. Your suggestion > that "SMax(A, B) == SMax(A-B, 0) + B" is incorrect. > NickIt seems that there are codes in Scalar Evolution to handle this case. Many operations in scalar evolution only happen when SCEV can be sign extended.> > > My question is, is there a plan to support something like this, or is it > > possible to do some refactoring to enhance the capability of Scalar > > Evolution? I notice that Scalar Evolution, Instruction Combining and > > Memory Dependence Analysis require sort of evaluating symbolic > > expression like this. > > > > For this case SMax(A, B) is equivalent to SMax(A-B,0) + B, instruction > > combining handles sophisticated expressions like (A+B)-B pretty well. > > It would be great if Scalar Evolution can support this. > > > > Any comments are appreciated. > > > > Cheers, > > > > Haohui > > > > _______________________________________________ > > LLVM Developers mailing list > > LLVMdev at cs.uiuc.edu http://llvm.cs.uiuc.edu > > http://lists.cs.uiuc.edu/mailman/listinfo/llvmdev > > > > _______________________________________________ > LLVM Developers mailing list > LLVMdev at cs.uiuc.edu http://llvm.cs.uiuc.edu > http://lists.cs.uiuc.edu/mailman/listinfo/llvmdev
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